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kyleharvey7
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Say someone travels 4.5 km southeast, 3 km east, 6 km north and 30 degrees north of west, what is their final displacement?
What do you think about it ? (read our posting guidelines)Say someone travels 4.5 km southeast, 3 km east, 6 km north and 30 degrees north of west, what is their final displacement?
You may understand the question, but unless you write it down completely, I can't understand it. There are different ways to solve the problem and I don't know which way you're supposed to do it.kyleharvey7 said:It is not as much the problem that I don't understand because I have it drawn correctly.
Have you drawn all the vectors, including this last one ?From my last point, the resultant vector is 30 degrees, how do you find the displacement from that point, to my beginning point?
The final displacement of the object is the total distance and direction it has moved from its original position. In this case, the final displacement is 7.7 km at a bearing of 44° NW.
The final displacement is calculated using vector addition. This involves breaking down the displacement into its horizontal and vertical components and then adding them together using the Pythagorean theorem and trigonometric functions.
This notation describes the direction and distance of the object's displacement. The numbers represent the distance in each direction, while the letters indicate the cardinal direction (N = North, E = East, S = South, W = West) and the degree value indicates the angle of rotation from the East direction.
The direction of the displacement affects the final displacement because it determines the angle at which the object moves. This angle, along with the distance, is used in the vector addition calculation to determine the final displacement.
Yes, the final displacement can be negative. This indicates that the object has moved in the opposite direction of the positive direction. In this case, a negative displacement could mean the object moved 7.7 km in a bearing of 224° SE.